45 citations · 61 across the 7 of their papers we have counts for
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Rank 4 finite-dimensional Nichols algebras of diagonal type in positive characteristic
Jing Wang
Nichols algebras are fundamental objects in the construction of quantized enveloping algebras and in the classification of pointed Hopf algebras by lifting method of Andruskiewitsc…
Some Hopf Algebras related to
Yan Tan, Jing Wang, Zhixiang Wu
We define a series of Artin-Schelter Gorenstein Hopf algebras with injective dimensions 3. Radford's Hopf algebra and Gelaki's Hopf algebra are homomorphic images of . W…
Structures of Nichols (braided) Lie algebras of diagonal type
Weicai Wu, Jing Wang, Shouchuan Zhang +1
Let be a braided vector space of diagonal type. Let , and be the Nichols algebra, Nichols Lie algebra and Nichols braided Li…
Basis of Nichols Braided Lie Algebras
Weicai Wu, Jing Wang, Shouchuan Zhang
Assume that is a braided vector space with diagonal type. It is shown that a monomial belongs to Nichols braided Lie algebra if and only if this monomial is co…
Rank three Nichols algebras of diagonal type over fields of positive characteristic
J. Wang
Over fields of arbitrary characteristic we classify all rank three Nichols algebras of diagonal type with a finite root system. Our proof uses the classification of the finite Weyl…
Rank 2 Nichols Algebras of Diagonal Type over Fields of Positive Characteristic
Jing Wang, István Heckenberger
The paper introduces a new method to determine all rank two Nichols algebras of diagonal type over fields of positive characteristic.